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Sharief Sadique Deshmukh

Professor

Professor

Sciences
2A-122, Building-4

introduction/brief CV

You are welcome to my Web page. 

areas of expertise

1) Geometry of submanifolds 2) Geometry of Tangent bundle 3) Conformal vector fields 4) Killing vector fields 5) Geometry of space time 6) Geometry of hypersurfaces 7) Differential equations on Riemannian manifolds 8) First eigenvalue of minimal hypersurfaces 9) Geometry of Ricci solitons 10) General Relativity and spacetimes 11) Production functions

publications
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publications

Ricci solitons are stationary solutions of a famous PDE for Riemannian metrics, known under the name of Ricci flflow equation. An almost Ricci soliton is a remarkable generalization of Ricci…

by Sharief Deshmukh, Nasser Bin Turki, M.H. Shah and Gabriel-EduardVîlcuc
2025
Published in:
Journal of Geometry and Physics
publications

We aim to examine the influence of the existence of a nonzero eigenvector z of the de-Rham

operator G on a k-dimensional Riemannian manifold (Nk, g). If the vector z annihilates the de-…

by Nasser Bin Turki, Sharief Deshmukh, Gabriel-Eduard Vîlcu
2023
Published in:
MPDI
publications

The Fischer-Marsden conjecture asserts that an n-dimensional compact manifold admitting a nontrivial solution of the so-called Fischer-Marsden differential equation is necessarily an Einstein…

by Sharief Deshmukh, Hana Al-Sodais, Gabriel-Eduard Vîlcu
2023
Published in:
Journal of Mathematical Analysis and Applications

courses
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course

Book: Calculus by Swokowski, Olinick and Pence (Sixth Edition) Chapter-8 Sequences and Series Chapter-13 Multiple integrals Chapter-14 Vector calculus

course

Course contents

course

Differential Equations

office hours

Saturday Sunday Monday Tuesday Wednesday Thursday Friday
from _ 09:00 AM 10:00 AM 09:00 AM 08:00 AM 09:00 AM _
to _ 12:00 PM 11:00 PM 12:00 PM 10:00 AM 12:00 PM _
location _ Building 4, 2A122 Building 4, 2A122 Building 4, 2A122 Building 4, 2A122 Building 4, 2A122 Building 4, 2A122 Building 4, 2A122 Building 4, 2A122 Building 4, 2A122 Building 4, 2A122 _